Finite groups with subnormal Schmidt subgroups

TL;DR: A subgroup A of G is said to be generalized σ-subnormal in G if A is a modular subgroup and T is a normal subgroup in G.

TL;DR: In this article, a partition of the set of all primes ℙ and G a finite group is considered, and G is said to be σ-soluble if every chief factor H/K of G is a σi-group for some i=i(H/K).

TL;DR: In this paper, the authors studied the properties of finite groups and showed that a finite group G is quasinilpotent if every chief factor of G is a quasi-eccentric chief factor and every automorphism induced by G is inner.

TL;DR: In this article , a subgroup H of a finite group G is said to be subnormal in G if H can be joined to G by means of a chain of subgroups.

TL;DR: At least one year of the Wall Street journal (WSJ) on a single disk, updated monthly, and subject to Boolean search (excluding Reuters no great loss and the ads, the digest of earnings and the dividends tables, futures prices, and stock tables and other free-standing tabular data) as discussed by the authors.

TL;DR: In this paper, the Schmidt subgroups (the minimal non-nilpotent subgroups) of finite groups are studied, some of whose Schmidt subgroup is subnormal, and some of which are not subnormal at all.